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Find the derivatives of the given functions.$$u=\frac{5 \cot 0.25 z}{2 z}$$
$\frac{d u}{d z}=\frac{-2.5 \csc ^{2} 0.25 z-10 \cot 0.25 z}{4 s^{2}}$
Calculus 1 / AB
Chapter 27
Differentiation of Transcendental Functions
Section 2
Derivatives of the Other Trigonometric Functions
Derivatives
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we apply the product school in order to find innovative off the giving function. Why equals to Z Plus five raised to the power 1.75 into 10 off. See When we apply the product will be get divided by Deasy. Can be written as de by Deasy Off to Z Plus five Raised to the power off 1.75 into Tan Si plus de by Deasy off 10 z into two z plus five Raised to the power 1.75 For simplification. We find the derivatives off each of these underlying functions. We get 1.75 into a doozy plus five raised to the power off point 75 into two tensy plus seeking squares E and Do do Z plus five raised to the power 1.75 In order to get our final answer, we simplify this expression. We get 3.5 into to Z Last five, raised to the power 0.75 in 2 10 z plus seeking Square Z into a doozy plus five. Restrict the power 1.75 which is our final answer
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